SOLUTION:
a farmer owns a farm with chickens and pigs. the farmer counted 17 heads and 60 legs. how many chickens and pigs are there?
use systems of equations to solve this probelm al
Question 706519:
a farmer owns a farm with chickens and pigs. the farmer counted 17 heads and 60 legs. how many chickens and pigs are there?
use systems of equations to solve this probelm algebrically Found 3 solutions by stanbon, checkley79, lynnlo:Answer by stanbon(75887) (Show Source):
You can put this solution on YOUR website! ): a farmer owns a farm with chickens and pigs. the farmer counted 17 heads and 60 legs. how many chickens and pigs are there?
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# of legs equation: 2c+4p = 60
# of heads equation: c + p = 17
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Modify:
c + 2p = 30
c + p = 17
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Subtract and solve for "p":
p = 13 (# of pigs)
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Solve for "c":
c + p = 17
c + 13 = 17
c = 4 (# of chickens)
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Cheers,
Stan H.
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You can put this solution on YOUR website! C+P=16
C=16-P
2C+4P=60
2(16-P)+4P=60
32-2P+4P=60
2P=60-32
2P=28
P=28/2
P=14 NUMBER OF PIGS.
C=16-14=2 CHICKENS.
PROOF:
2*2+4*14=60
4+56=60
60=60
You can put this solution on YOUR website! 17 heads =c+p
60 legs =c+p
13p+4 legs========52
4c +2 legs========8
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17 c+p===========60
there are 13 pigs and 4 chickens